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Some Features of Spatial Neutron Kinetics for Multiplying Systems

机译:乘法系统的空间中子动力学的一些特征

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The paper considers some physical aspects of the neutron space kinetics of critical and source-driven subcritical systems. The possibility of introducing some indicators to qualify the spatial nature of neutronic transients is investigated. It is shown theoretically and then proved by numerical examples that the separation of the eigenvalues of the mathematical operator defining the problem can be taken as a good indicator of the importance of space effects in time-dependent conditions. To obtain good physical insight into the phenomena, paradigmatically simple configurations are considered, and whenever possible, a fully analytical approach is used. The presented results evidence the limits of applicability of classic simplified models for transient analyses, such as point kinetics. In a second part, the paper considers the open problem of the choice of the weighting function to be used either for the generation of the kinetic parameters of pointlike models or for the exploitation of quasi-static procedures, analyzing comparatively the effect of different options on the results of transient calculations.
机译:本文考虑了临界和源驱动亚临界系统中子空间动力学的一些物理方面。研究了引入一些指标来限定中子瞬变的空间性质的可能性。从理论上证明了这一点,然后通过数值示例证明了,定义问题的数学算子的特征值的分离可以作为时间依赖性条件下空间效应重要性的良好指示。为了获得对现象的良好物理洞察力,考虑了范式简单的配置,并在可能的情况下使用了完全分析的方法。提出的结果证明了经典简化模型对瞬态分析(如点动力学)的适用性的局限性。在第二部分中,本文考虑了用于选择点状模型的动力学参数或用于准静态程序的加权函数选择的开放性问题,比较分析了不同选择对模型的影响。瞬态计算的结果。

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